Question

A company that manufactures wigdgets has hired a calculus student to determine the optimal number of widgets to produce each month in order to maximize profit. After a brief review, the student realizes that revenue is determined by
R(n)= 3n^2/e^0.5 +5,
Where n is the number of widgets produced per month, in hundreds, and revenue is measured in millions of dollars.

Determine the number of widgets that should be produced per month to maximize revenue.

Answer 1

is that
R(n)= 3n^2/e^0.5 +5 , as you typed it, or
R(n)= 3n^2/(e^0.5 +5) , or
R(n)= 3n^(2/e^0.5) +5 or .... ?????

Answer 2

R(n) =

__3n^2___ +5
e^0.5n

Answer 3

I hope I didn't just make it more confusing, its a fraction with the +5 beside it.